
where \(F_{ab}\)  is the electromagnetic field tensor. Using this energy momentum tensor in REF  and then taking Kerr-Schild ansatz[1]}, [2]}, [3]} one can derive a metric describing rotating black hole on brane having both tidal charge and electric charge Note that our notation of electric charge and tidal charge is different from that of the reference given. [4]}, which in Boyer-Lindquist coordinate system reads,
\(ds^{2}=-(1-H)dt^{2}+\frac{\rho ^{2}}{\Delta _{l}}(1+\delta )dr^{2}+\rho ^{2}d\theta ^{2}+(r^{2}+a^{2}+Ha^{2}\sin ^{2}\theta )\sin ^{2}\theta d\phi ^{2}~\\\nonumber -2\delta (dt-a\sin ^{2}\theta d\phi )dr-2aH\sin ^{2}\theta dt d\phi ~,\) 
